yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

How Elevators Changed the World | Origins: The Journey of Humankind


2m read
·Nov 11, 2024

For millennia, we wanted buildings that could scrape the sky, touch the heavens. But the heights we hoped to scale were limited by the shortcomings of our construction materials and the weakness of the human body. When steel and concrete came on the scene in the late 19th century, we finally had the tools to build tall.

We lacked one key piece of technology—something we all take for granted today. Before we had skyscrapers, we could only build to approximately seven stories. Part of it was because of mass construction, but part of it was also because of the human limits of how far we would climb stairs.

So, we would climb stairs; maybe we would get to seven stories and we would be out of breath. So then you needed this transport system. One of the most critical developments that allowed for skyscrapers to happen was the Otis elevator. We take elevators for granted today, but when they first came into existence, people couldn't believe it.

In the mid-1800s, people did not ride on elevators because they were unsafe. Elevators were an industrial invention; they moved factory goods from floor to floor via a rope. The invention of the safety brake in 1853 kind of turned that on its head. When that rope broke, the platform with all of the goods was immediately prevented from falling.

Four years later, the first passenger lift was installed. It just seemed unbelievably fantastic. Tourists to America in the 1850s and 60s went out of their minds when they encountered an elevator. There's a story of the Duke of Devonshire, who went to New York, and he tried an elevator. Then he wrote home to his family to say, "I just rode on a vertical railroad."

The invention of the safety elevator enabled the opportunity to go tall. We saw the change from the most desirable space being at the bottom of the building to now, the floors at the top of the building—above the noise and the smell and with the ability to have a view and more natural light.

So we see the urbanization, the trend of putting more people in a smaller space evolving to be a vertical space—to what we see today: 150, 160, to 100-story tall buildings. [Music]

More Articles

View All
Ray Dalio and Elliot Choy on Why Money Shouldn't be an End Goal
Or do you ever see people around you that make the mistake of thinking that money is the actual goal? Then they maybe got into it aiming to achieve freedom or these other things, security. But then they are just so caught up in moving that goal post that …
Diode graphical solution
Now I want to use a diode in a circuit and we’ll see how we, uh, solve circuits that include these nonlinear diodes in them. So I have a circuit here with a battery and a resistor and a diode here, and it’s going to be a special kind; it’s going to be an …
Profit maximization | APⓇ Microeconomics | Khan Academy
We’ve spent several videos talking about the costs of a firm, and in particular, we’ve thought about how marginal cost is driven by quantity and how average total cost is driven by quantity. We think about other average costs as well. Now in this video, …
How To Talk To Users | Startup School
Foreign [Music] My name is Gustav, and I work here at Y Combinator as a group partner. I’ve been here since 2017. Before YC, I was a practically to Airbnb and actually a YC founder back in 2007. Today, I’m going to talk about how to talk to your users an…
Lessons From The Founders Scaling Their Startup In A War Zone
2 AM, we have an alarm system. We’re screaming like hell. This sound in the middle of the night signified a Russian missile had struck close by. It was February 28th, and Russia’s invasion of Ukraine had started four days earlier. I woke up; we went to th…
Derivative of __ | Advanced derivatives | AP Calculus AB | Khan Academy
What we have right over here is the graph of ( y ) is equal to ( e^x ). What we’re going to know by the end of this video is one of the most fascinating ideas in calculus, and once again, it reinforces the idea that ( e ) is really this somewhat magical n…